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Moment generating functions have many important and useful properties. One of the most important of these is the uniqueness property. That is, the moment generating function of a random variable is unique when it exists, so if we have two random variables X and Y, say, with moment generating functions MX (t) and MY (t), then if MX (t) MY (t) for all values of t, both X and Y have the same probability distribution. Some of the other useful properties of the moment generating function are summarized as follows.

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If X1, X2, p , Xn are independent random variables with moment generating functions MX1(t), MX2 (t), . . . , MXn(t), respectively, and if Y X1 X2 p Xn, then the moment generating function of Y is (3) MY 1t2 MX1 1t2 MX2 1t2 p MX 1t2 n (S5-10)

Property (1) follows from MX a 1t2 E3et 1X a2 4 eatE1etX 2 eatMX 1t2 . Property (2) t 1aX2 1at2X follows from MaX 1t2 E3e 4 E3e 4 MX 1at2 . Consider property (3) for the case where the X s are continuous random variables: MY 1t2 E1etY 2 p E3et 1X1 et 1x1

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Creating publisher policies requires more work than the other policies. The vendor or publisher can specify that a new version of an assembly should be used. Publisher policies are compiled to .dll files and placed into the Global Assembly Cache. By default, the publisher policy overrides the application policy but this can be also overridden. Creating a publisher policy requires an XML file with the binding redirect information. An example of the XML file is as follows:

5-12

Since the X s are independent, f 1x1, x2, p , xn 2 and one may write MY 1t2 etx1 fX1 1x1 2 dx1 MX1 1t2 MX2 1t2 etx2 fX2 1x2 2 dx2 p p MX 1t2 n etxn fXn 1xn 2 dxn fX1 1x1 2 fX2 1x2 2 p fX 1xn 2 n

<configuration> <runtime> <assemblyBinding xmlns= urn:schemas-microsoft-com:asm.v1 > <dependentAssembly> <assemblyIdentity name= DataComponent publicKeyToken= 4FA8F612DF7C8110 culture= /> <bindingRedirect oldVersion= 2.0.0.1 newVersion= 2.0.0.2 />

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For the case when the X s are discrete, we would use the same approach replacing integrals with summations. Equation S5-10 is particularly useful. In many situations we need to nd the distribution of the sum of two or more independent random variables, and often this result makes the problem very easy. This is illustrated in the following example. EXAMPLE S5-7 Suppose that X1 and X2 are two independent Poisson random variables with parameters 1 and X1 X2. 2, respectively. Find the probability distribution of Y The moment generating function of a Poisson random variable with parameter is MX 1t2 e

so the moment generating functions of X1 and X2 are MX1 1t2 e 11e 12 and MX2 1t2 e 21e 12, respectively. Using Equation S5-10, we find that the moment generating function of Y X1 X2 is MY 1t2 MX1 1t2 MX2 1t2 e

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which is recognized as the moment generating function of a Poisson random variable with parameter 1 2. Therefore, we have shown that the sum of two independent Poisson random variables with parameters 1 and 2 is a Poisson random variable with parameters equal to the sum of the two parameters 1 2.

EXERCISES FOR SECTION 5-9

This file can be saved with any name, but for this example, the file is saved as PubDataComponent.config. Next, the Assembly Linker (AL.exe) must be used to package this file into a .dll file. The command to package the PubDataComponent is as follows:

S5-13. bution A random variable X has the discrete uniform distrif 1x2 e x!

You can sort your Excel data to reorganise the information. This technique is particularly useful when using Excel to create database tables. A database table is a list of related information. Tables contain fields typically columns to break the list into manageable pieces. Each entry in the list is called a record. Rows contain each record in your list of data. For example, you might want to sort a client table to list the names alphabetically. Ascending order sorts list records from A to Z or from lowest number to highest number; descending order sorts list records from Z to A or from highest number to lowest number.

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(b) Use MX (t) to nd the mean and variance of the Poisson random variable. S5-15. The geometric random variable X has probability distribution f 1x2 11 p2 x 1p, x 1, 2, p

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